Partial derivative equation problem

AI Thread Summary
The discussion centers on a user struggling to solve a partial differential equation and seeking help with the solution provided in a PDF. Initial confusion about the equation's nature leads to a misunderstanding, as the user mistakenly identifies it as non-linear. Other participants clarify that it is a linear partial differential equation and encourage the user to apply their knowledge of partial derivatives. The user expresses intent to try different methods to solve the equation, indicating a willingness to seek further assistance if needed. Overall, the conversation emphasizes the importance of understanding the equation's classification and applying relevant mathematical concepts.
RenOdur
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well i have been trying to solve this equation and i just can't...
the solution is given and it's at the second pdf file but i can't understand the procedure can somebody please help?
 

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Have you done any calculations at all yet as an attempt? What do you think you should do? :smile:

Hint: Think about what you know about partial derivatives, and also how you could get those equations into the forms required to help obtain the answers. :wink:
 
well i initially thought about integration...but really i have no clue about it since i haven't be teached yet how to solve nonlinear differential equations(at least that's what I think this equation is,correct me if I'm wrong)
 
No, that is not a non-linear partial differential equation. Why would you think it is non-linear?
 
ok so it's a linear partial differential equation...i'll try some ways out and if I still can't solve it i'll let you know:)
 

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I picked up this problem from the Schaum's series book titled "College Mathematics" by Ayres/Schmidt. It is a solved problem in the book. But what surprised me was that the solution to this problem was given in one line without any explanation. I could, therefore, not understand how the given one-line solution was reached. The one-line solution in the book says: The equation is ##x \cos{\omega} +y \sin{\omega} - 5 = 0##, ##\omega## being the parameter. From my side, the only thing I could...
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